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arXiv 1806.05080quant-ph
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$B_2$距离下量子比特态的完全最优凸逼近

Complete Optimal Convex Approximations of Qubit States under $B_2$ Distance

Xiao-Bin Liang, Bo Li, Biao-Liang Ye, Shao-Ming Fei, XianQing Li-Jost

摘要:

我们考虑了任意量子比特态关于由两个泡利矩阵的本征态组成的可用态的最佳逼近,任意目标态的$B_2$ -距离。得到了$B_2$ -距离的解析公式和相应的完全最优分解。的折衷关系的总和和平方和的$B_2$距离已解析和数值研究。

英文摘要:

We consider the optimal approximation of arbitrary qubit states with respect to an available states consisting the eigenstates of two of three Pauli matrices, the $B_2$-distance of an arbitrary target state. Both the analytical formulae of the $B_2$-distance and the corresponding complete optimal decompositions are obtained. The tradeoff relations for both the sum and the squared sum of the $B_2$-distances have been analytically and numerically investigated.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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